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Quantum Calculus

Simply put, quantum calculus is ordinary calculus without taking limits. This undergraduate text develops two types of quantum calculi, the;

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Gauge Integral Structures for Stochastic Calculus and Quantum Electrodynamics

GAUGE INTEGRAL STRUCTURES FOR STOCHASTIC CALCULUS AND QUANTUM ELECTRODYNAMICS A stand-alone introduction to specific integration problems;

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Probability on Real Lie Algebras

, and quantum theory. It also addresses a more advanced audience by covering other topics related to non-commutativity in stochastic calculus;

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Quantum Stochastic Processes and Noncommutative Geometry

features of the book, including the interaction of QDS and quantum stochastic calculus with noncommutative geometry and a thorough discussion;

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Quantum Calculus

. In precise terms, we study quantum calculus on finite intervals.In the first part, we discuss the concepts of qk-derivative and qk-integral, and;

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Mathematics for Quantum Chemistry

background in quantum chemistry in general, and for molecular spectroscopy in particular. It assumes a knowledge of calculus through partial;

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Quantum Finance

Financial mathematics is currently almost completely dominated by stochastic calculus. Presenting a completely independent approach, this;

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Mathematical Methods and Quantum Mathematics for Economics and Finance

methods for graduate students of economics and finance-and leading to the more advanced subject of quantum mathematics. The content is divided;

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Mathematical Methods and Quantum Mathematics for Economics and Finance

methods for graduate students of economics and finance-and leading to the more advanced subject of quantum mathematics. The content is divided;

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Applications in Physics, Part B

This multi-volume handbook is the most up-to-date and comprehensive reference work in the field of fractional calculus and its numerous;

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Quantum Trajectories and Measurements in Continuous Time

Quantum trajectory theory is largely employed in theoretical quantum optics and quantum open system theory and is closely related to the;

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Fractional Calculus

New Edition: Fractional Calculus: An Introduction for Physicists (3rd Edition)The book presents a concise introduction to the basic methods;

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Quantum Optics for Engineers

. Self-contained and using mainly first-year calculus and algebra tools, the book: Illustrates the interferometric quantum origin;

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Quantum Optics for Engineers

. Self-contained and using mainly first-year calculus and algebra tools, the book: Illustrates the interferometric quantum origin;

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Quantum Stochastics

quantum information and communication. These include quantum noise, quantum stochastic calculus, stochastic quantum differential equations;

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Seminaire de Probabilites XXIV 1988/89

: quantum probability, semimartingales and stochastic calculus.;

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Cohomological Analysis of Partial Differential Equations and Secondary Calculus

in quantum field theory showed Secondary Calculus to be its natural language, promising a nonperturbative formulation of the theory. In addition to;

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Applied Mathematical Methods in Theoretical Physics

All there is to know about functional analysis, integral equations and calculus of variations in one handy volume, written for the specific;

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Fractional Calculus: An Introduction For Physicists (Third Edition)

'The third edition of this book is designed to carefully and coherently introduce fractional calculus to physicists, by applying the ideas;

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Matrix Calculus, Kronecker Product and Tensor Product - A Practical Approach to Linear Algebra, Multilinear Algebra and Tensor Calculus with Software Implementations (3rd Edition)

Our self-contained volume provides an accessible introduction to linear and multilinear algebra as well as tensor calculus. Besides the;

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Advanced Calculus and its Applications in Variational Quantum Mechanics and Relativity Theory

The first part of this book reviews some key topics on multi-variable advanced calculus. The approach presented includes detailed and;

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Modelling Non-Markovian Quantum Systems Using Tensor Networks

represent the dynamics of general open quantum systems as tensor networks, a result which has connections with the Feynman operator calculus and;

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Quantum Fields and Processes

'field calculus' which acts as a succinct alternative to standard Feynman diagrams and formulates quantum field theory (cumulant moments, Dyson;

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Modelling Non-Markovian Quantum Systems Using Tensor Networks

represent the dynamics of general open quantum systems as tensor networks, a result which has connections with the Feynman operator calculus and;

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Introduction To Quantum-state Estimation

Quantum-state estimation is an important field in quantum information theory that deals with the characterization of states of affairs for;

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Introduction To Quantum-state Estimation

Quantum-state estimation is an important field in quantum information theory that deals with the characterization of states of affairs for;

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Fractional Calculus

Fractional calculus falls under the domain of mathematical analysis. It focuses on the study of the differentiation operator in terms;

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